Results 231 to 240 of about 58,975 (287)

Trajectory-based computational analysis of the quantum-classical transition in asymmetrically coupled spin-boson models. [PDF]

Comput Struct Biotechnol J
Uthailiang T, Issarakul P, Boonchui S.
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Quantum-inspired modeling of social impact in complex networks with artificial intelligent agents. [PDF]

Sci Rep
Alodjants AP, Tsarev DV, Zakharenko PV, Khrennikov AY, Boukhanovsky AV.   +4 more
europepmc   +1 more source

Photoinduced non-reciprocal magnetism. [PDF]

Nat Commun
Hanai R, Ootsuki D, Tazai R.
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Spectral Properties of Complex Distributed Intelligence Systems Coupled with an Environment. [PDF]

Entropy (Basel)
Alodjants AP, Tsarev DV, Zakharenko PV, Khrennikov AY.   +3 more
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Analytical wave families and stability dynamics in a modified complex Ginzburg-Landau model via the modified extended direct algebraic method. [PDF]

Sci Rep
Rateb AE, Ahmed HM, Darwish A, Ammar M, Rabie WB.   +4 more
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Are we trapped on Earth: space and accelerated ageing. [PDF]

NPJ Microgravity
Nunn A, Bell J, Guy G.
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QUANTUM MECHANICS OF DISSIPATIVE SYSTEMS

Annual Review of Physical Chemistry, 2005
▪ Abstract  Quantum dissipation involves both energy relaxation and decoherence, leading toward quantum thermal equilibrium. There are several theoretical prescriptions of quantum dissipation but none of them is simple enough to be treated exactly in real applications.
Yan, YJ, Xu, RX
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Quantum dissipation in unbounded systems

Physical Review E, 2002
In recent years trajectory based methodologies have become increasingly popular for evaluating the time evolution of quantum systems. A revival of the de Broglie--Bohm interpretation of quantum mechanics has spawned several such techniques for examining quantum dynamics from a hydrodynamic perspective.
Jeremy B, Maddox, Eric R, Bittner
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Quantum diffusion in dissipative systems

Physical Review B, 1985
The motion of a quantum-mechanical particle driven by a random fluctuating force is studied. Dissipation is introduced by coupling the particle to a continuous distribution of harmonic oscillators. A general expression for the mean-square displacement 〈${x}^{2}$(t)〉 is derived. It is shown that for long times t, one gets a crossover from a nondiffusive
, Marianer, , Deutsch
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